are there non-integer powers of i
it would make sense, right, for the continuous function of i to the power of (2 * theta)/π to be a circle in the complex numbers
this would make all complex numbers representable as
q * (i^r)
for q, r drawn from the reals
(but only if it makes sense to have continuous powers of i and they make sense to characterize as I have)
now that I have definitively NOT answered the question "what happens when you raise i to any real-valued power," what happens when you raise i to any complex-valued power?
@lambdagrrl …
…
… huh.